Find the absolute maximum value of the function
@Abhisar @Preetha @CausticSyndicalist @Data_LG2 @Directrix @satellite73 @TheSmartOne
eyeball probem
\[2x+1\] is a line, biggest when \(x=0\) since it is going up at \(x=0\) it is \(1\)
how about \(-x^2+1\) where do you think that is largest on \((0,\infty)\)?
the y value keeps on getting bigger @satellite73
the answers are as follows: a. -2 b. 0 c. 1 d. none of these
@satellite73 hello u there?
@undeadknight26
They all intercect at 1 i believe...is that correct @satellite73 ? I just graphed it..
@undeadknight26 i think that this isnt the case because the second equation the x value can be anything larger than 0, so wouldnt it be none of them because the y value continues to increase with the increase of the x value in the second equation?
@undeadknight26
Tbh This problem is out of my jurisdiction...But if you feel if it is Non of the Above then go with it :) I am here to help you and coach you not to force a answer onto you.
I just want to make sure. but thanks for the help! :)
@ganeshie8
@Directrix @mathstudent55 @dan815 @abb0t PLEASE HELP!!!
I'm sorry. I suck at math. I'll give you the wrong answer. :/
Follow what satellite said. \(\color{blue}{\text{Originally Posted by}}\) @satellite73 how about \(-x^2+1\) where do you think that is largest on \((0,\infty)\)? \(\color{blue}{\text{End of Quote}}\) @familyguymath are you sure that the y values as x approaches infinity, it will get bigger? look at the leading coefficient, it's negative so it means that the parabola opens downward
Ohhhh so the answer is 1
right (:
lol i thought you solved it
*dances* I was right =.=
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